1. Chr12

Divide the Chr12 Inversion into 3 groups

source("../Rscripts/BaseScripts.R")
library(ggforce)
library(cowplot)
library(ggvenn)
pcacols<-c("#fbb4ae","#b3cde3","#ccebc5")
pop_info<-read.csv("../Data/Sample_metadata_892pops.csv")
pops<-unique(pop_info$Population.Year)

#chr12 PCA info -use the plot to divide them into 3 groups each (non-TB and TB)
pca<-read.csv("../Output/PCA/pca_chr12.csv")
pca$yr.pop<-paste0(pca$pop,substr(pca$year, 3,4))
gp3<-pca[pca$PC2<=(-0.1), ] #45 (inversion group)
gp1<-pca[pca$PC1<0.02&pca$PC2>=(-0.02), ] #505
sampl<-c(gp1$Sample, gp3$Sample)
gp2<-pca[!(pca$Sample %in% sampl)&pca$pop!="TB",  ] #71

#TB
tb_gp1<-pca[pca$PC2>=(-0.007) & pca$pop=="TB",] #230
tb_gp2<-pca[pca$PC2<(-0.007)&pca$PC1>=0.03 & pca$pop=="TB",] #40
#one outlier
tb_gp3<-pca[pca$PC1<0.03 & pca$pop=="TB",]  #1

pca12<-pca[, c("Sample","pop","year","yr.pop","PC1","PC2","PC3")]
pca12$Group<-"Group1"
pca12$Group[pca12$Sample %in% gp2$Sample]<-"Group2"
pca12$Group[pca12$Sample %in% gp3$Sample]<-"Group3"
pca12$Group[pca12$Sample %in% tb_gp1$Sample]<-"TB_Group1"
pca12$Group[pca12$Sample %in% tb_gp2$Sample]<-"TB_Group2"
pca12$Group[pca12$Sample %in% tb_gp3$Sample]<-"TB_Group3"
write.csv(pca12, "../Output/PCA/chr12_PCAgroups.csv")

## Plot PCA plot with group names
C <- as.matrix(read.table(paste0("../Data/PCAangsd/MD7000_maf05_chr12.cov")))
e <- eigen(C)
chr12 <-data.frame(Sample=pop_info$Sample,pop=pop_info$pop,year=pop_info$Year.Collected,
                    PC1=e$vectors[,1],PC2=e$vectors[,2],
                    PC3=e$vectors[,3],PC4=e$vectors[,4], stringsAsFactors=FALSE)
prop_explained <- c()
for (s in e$values[1:4]) {
        prop_explained <- c(prop_explained,round(((s / sum(e$values))*100),2))
}

write.csv(prop_explained, "../Output/PCA/chr12_prop_explained.csv")
chr12$pop<-factor(chr12$pop, levels=c("TB","PWS","SS","BC","WA","CA"))
ggplot()+
    geom_point(data = chr12, aes(x = PC1, y = PC2, fill = pop, color = pop, shape = factor(year)), size = 3)+
    scale_shape_manual(values=c(23,25,3,3,21), name="Year")+
    scale_fill_manual(values=paste0(cols,"99"), guide="none")+
    scale_color_manual(values=cols, name="Population")+
    xlab(paste("PC 1: ", prop_explained[1],"%\n",sep = ""))+
    ylab(paste("PC 2: ", prop_explained[2],"%\n",sep = ""))+
    theme_bw()+ggtitle('Chr12')+
    stat_ellipse(data=pca12, aes(x=PC1, y=PC2, group=Group), level=0.99,color="gray50", size=0.2)+
    annotate("text", x=0, y=0.02, label="Group 1")+
    annotate("text", x=-0.05, y=-0.04, label="Group 2")+
    annotate("text", x=-0.04, y=-0.125, label="Group 3")+
    annotate("text", x=0.035, y=0.02, label="TB_group 1")+
    annotate("text", x=0.045, y=-0.05, label="TB_group 2")+
    annotate("text", x=0.035, y=-0.09, label="TB_group 3")
ggsave("../Output/PCA/Chr12_PCA_withGroups.png", width = 6.5, height = 4, dpi=300)


Proportion of Group 1-3 in each population/year

#Plot proportion for each population
pca12.1<-pca12[pca12$pop!="TB",]
pca12.2<-pca12[pca12$pop=="TB",]

pop.sum<-pca12.1 %>% count(Group, yr.pop)
pop.sum$yr.pop<-factor(pop.sum$yr.pop, levels=c("PWS91","PWS96","PWS07","PWS17","SS96","SS06","SS17","BC17","WA17","CA17"))

pop.sum2<-pca12.2 %>% count(Group, yr.pop)
pop.sum2$yr.pop<-factor(pop.sum2$yr.pop, levels=c("TB91","TB96","TB06","TB17"))

g1<-ggplot(data=pop.sum, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, guide='none')+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("Proportion of individuals")+
    xlab("")+
    ggtitle("chr12")
g2<-ggplot(data=pop.sum2, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, labels=c("Group1","Group2","Group3"))+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("")+
    xlab("")+
    ggtitle("")

full1<-ggdraw()+
    draw_plot(g1,x=0,y=0,width=0.57,height=1)+
    draw_plot(g2,0.57,0,0.42,1)+
    draw_plot_label(c("non TB", "TB"), x=c(0.275, 0.72), y=c(1, 1), size = 10)
save_plot(filename ="../Output/PCA/ch12_prop_in3groups.png", plot = full1,base_width = 10, base_height = 5, dpi=300)   

Compare heterozygosity per region per group per year using bcftools

The following code is referred as “Box1”

#Calculate heterozygosity per window using bcftools (het_stats_PWS91.sh)
# 
#subset chr12 without inversion into one 
vcftools --gzvcf Data/new_vcf/PH_DP600_7000_minQ20_minMQ30_NS0.5_maf05.vcf.gz --bed Data/chr12/chr12_withoutInversion.bed --out Data/new_vcf/PH_chr12_noInversion --recode --keep-INFO-all 

bcftools stats -s - /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_noInversion.recode.vcf.gz | grep '^PSC' > /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_noInversion_stats

bcftools stats -r chr12:17750000-25780000  -s - /home/ktist/ph/data/new_vcf/MD7000/PH_DP600_7000_minQ20_minMQ30_NS0.5_maf05.vcf.gz | grep '^PSC' > /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_inversion_stats

Results of observed heterozygosity (Ho) per year for each group

  • Summarize Ho based on two regions (region1=Inversion vs. region2=Non-Inversion)
pop_info<-read.csv("../Data/Sample_metadata_892pops.csv")

popnames<-c("PWS91","PWS96","PWS07","PWS17")

## Read the stats files and create het summary
# Calculate Ho and He from bcftools stats output files (stats from PWSonly files)
sfiles<-list.files("../Data/chr12/", pattern="_stats")
Het<-data.frame()
Het_sum<-data.frame()
for (i in 1:length(sfiles)){
    df<-read.table(paste0("../Data/chr12/", sfiles[i]), sep="\t", header=F)
    pname<-gsub("_stats",'',sfiles[i])
    df<-df[,c(3:6)]
    colnames(df)<-c("Sample","nRefHom","nNonRefHom","nHets")
    df$p<-(2*df$nRefHom+df$nHets)/(rowSums(df[,c("nRefHom","nNonRefHom","nHets")])*2)
    df$q<-(2*df$nNonRefHom+df$nHets)/(rowSums(df[,c("nRefHom","nNonRefHom","nHets")])*2)
    
    df$He<-2*df$p*df$q
    df$Ho<-df$nHets/rowSums(df[,c("nRefHom","nNonRefHom","nHets")])
    
    #remove the TB
    df1<-df[!grepl("TB",df$Sample),]
    df$Group<-"Group1"
    df$Group[df$Sample %in% gp2$Sample]<-"Group2"
    df$Group[df$Sample %in% gp3$Sample]<-"Group3"
    write.csv(df,paste0("../Output/chr12/chr12_Hetero_",pname,"_maf05.csv"))
    df$region<-gsub("PH_chr12_",'',pname)
    Het<-rbind(Het, df)
    
    Ho<-aggregate(df[,"Ho"], by=list(df$Group), mean )
    He<-aggregate(df[,"He"], by=list(df$Group), mean )
    het<-cbind(Ho, He$x)
    colnames(het)<-c("Group","Ho","He")
    het$region<-gsub("PH_chr12_",'',pname)
    
    Het_sum<-rbind(Het_sum,het)
}
write.csv(Het_sum, "../Output/chr12/chr12_Heteroz_Inv_summary.csv")

gcols<-c("#FB687B","#48ABE3","#75BA76")


ggplot()+
    geom_boxplot(data=Het,aes(x=region, y=Ho, color=Group, fill=Group), position=position_dodge(width =0.8),outlier.alpha = 0.6, outlier.size = 1,width=0.7)+
    geom_point(data=Het_sum, aes(x=region, y=Ho, color=Group),position=position_dodge(width =0.8))+
    theme_minimal()+
    theme(panel.grid.major.x = element_blank(), legend.title = element_blank())+
    geom_vline(xintercept = c(1.5), color="gray70",size=0.3)+
    scale_color_manual(values=gcols)+
    scale_fill_manual(values=paste0(gcols, "66"))+xlab('')+
    scale_x_discrete(labels=c('Inversion',"Non-Inversion"))
ggsave("../Output/chr12/PWS_Chr12_Ho.in.tworegions.png", width =4.5, height=2.1 , dpi=300)



2. Look at Chr7 inversion

## Plot PCA plot with group names
#from PCAngsd.R:  
pc7<-read.csv("../Output/chr/DP7000/chr7_PCAgroups.csv", row.names = 1)
#swap group 1 to 3 (group1=most common, group3 =most outlier)
pc7$Group2<-pc7$Group
pc7$Group[pc7$Group2==1]<-"Group3"
pc7$Group[pc7$Group2==3]<-"Group1"
pc7$Group[pc7$Group2==2]<-"Group2"
pc7<-pc7[,-6]
C <- as.matrix(read.table(paste0("../Data/PCAangsd/MD7000_maf05_chr7.cov")))
e <- eigen(C)
chr7 <-data.frame(Sample=pop_info$Sample,pop=pop_info$pop,year=pop_info$year,
                    PC1=e$vectors[,1],PC2=e$vectors[,2],
                    PC3=e$vectors[,3],PC4=e$vectors[,4], stringsAsFactors=FALSE)
prop_explained <- c()
for (s in e$values[1:4]) {
        prop_explained <- c(prop_explained,round(((s / sum(e$values))*100),2))
}
write.csv(prop_explained, "../Output/PCA/chr7_prop_explained.csv")

#Create TB group for chr7
tb1<-chr7[chr7$PC2<=(-0.01)&chr7$pop=="TB",]
tb2<-chr7[chr7$PC2>(-0.01)&chr7$PC2<0.03&chr7$pop=="TB",]
tb3<-chr7[chr7$PC2>0.03&chr7$pop=="TB",]
tb1$Group<-"TB_Group1"
tb2$Group<-"TB_Group2"
tb3$Group<-"TB_Group3"
tb<-rbind(tb1, tb2, tb3)
tb<-merge(tb[,c("Group","Sample","pop")], pop_info[,c("Sample","Year.Collected","Population.Year")], by="Sample")
tb<-tb[,c("Group","Sample","pop","Year.Collected", "Population.Year")]
colnames(tb)[4:5]<-colnames(pca7)[4:5]
pc7<-rbind(pc7,tb)
pca7<-merge(pc7[,c("Sample","pop","year","yr.pop","Group")], chr7[,c("Sample","PC1","PC2","PC3")], by="Sample", all=T)
write.csv(pca7, "../Output/PCA/chr7_PCAgroups.csv")

#TB_Group3 shows up too large
## Remove the ellipse for TB_Group3
ggplot()+
    geom_point(data = ch7, aes(x = PC1, y = PC2, fill = pop, color = pop, shape = factor(year)), size = 3)+
    scale_shape_manual(values=c(23,25,3,3,21), name="Year")+
    scale_fill_manual(values=paste0(cols,"99"), guide="none")+
    scale_color_manual(values=cols, name="Population")+
    xlab(paste("PC 1: ", prop_explained[1],"%\n",sep = ""))+
    ylab(paste("PC 2: ", prop_explained[2],"%\n",sep = ""))+
    theme_bw()+ggtitle('Chr7')+
    stat_ellipse(data=ch7[ch7$Group!="TB_Group3",], aes(x=PC1, y=PC2, group=Group), level=0.999,color="gray50", size=0.2)+
    geom_ellipse(aes(x0=0.075, y0=0.07,  angle=45, a=0.02, b=0.022), color="gray50", size=0.2)+geom_path()+
    annotate("text", x=-0.035, y=-0.02, label="Group 1")+
    annotate("text", x=-0.035, y=0.04, label="Group 2")+
    annotate("text", x=0, y=0.125, label="Group 3")+
    annotate("text", x=0.065, y=-0.025, label="TB_group 1")+
    annotate("text", x=0.0895, y=0.02, label="TB_group 2")+
    annotate("text", x=0.075, y=0.1, label="TB_group 3")
ggsave("../Output/PCA/Chr7_PCA_withGroups.png", width = 6.5, height = 4.5, dpi=300)

#Plot proportion for each population
ch7.2<-ch7[ch7$pop=="TB",]
ch7.1<-ch7[ch7$pop!="TB",]

pop.sum1<-ch7.1 %>% count(Group, yr.pop)
pop.sum2<-ch7.2 %>% count(Group, yr.pop)

pop.sum1$yr.pop<-factor(pop.sum1$yr.pop, levels=c("PWS91","PWS96","PWS07","PWS17","SS96","SS06","SS17","BC17","WA17","CA17"))
pop.sum2$yr.pop<-factor(pop.sum2$yr.pop, levels=c("TB91","TB96","TB06","TB17"))
p1<-ggplot(data=pop.sum1, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, guide="none")+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("Proportion of individuals")+
    xlab("")+
    ggtitle("chr7")
p2<-ggplot(data=pop.sum2, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, labels=c("Group1","Group2","Group3"))+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("")+
    xlab("")+
    ggtitle("")

full<-ggdraw()+
    draw_plot(p1,x=0,y=0,width=0.57,height=1)+
    draw_plot(p2,0.57,0,0.42,1)+
    draw_plot_label(c("non TB", "TB"), x=c(0.275, 0.72), y=c(1, 1), size = 10)
save_plot(filename ="../Output/PCA/ch7_prop_in3groups.png", plot = full,base_width = 10, base_height = 5, dpi=300)   

Find the overlapping individuals (individulas with both inversions)

CA population

colors<-qualitative_hcl(8, palette="Dark3")

#1. CA pop
gp3c7<- pca7$Sample[pca7$Group=="Group3"&pca7$pop=="CA"] # one PWS07 sample
gp3c12<-pca12$Sample[pca12$Group=="Group3"&pca12$pop=="CA"] #one WA17 sample
x<-list(chr7=gp3c7,chr12=gp3c12)

p3<-ggvenn(x, fill_color = cols, stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group3")
ggsave("../Output/PCA/ch7_ch12_gp3_overlap.png", width=7, height=5, dpi=300)

gp2c7<- pca7$Sample[pca7$Group=="Group2"&pca7$pop=="CA"]
gp2c12<-pca12$Sample[pca12$Group=="Group2"&pca12$pop=="CA"]
x2<-list(chr7=gp2c7,chr12=gp2c12)
p2<-ggvenn(x2, fill_color = cols,stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group2")

gp1c7<- pca7$Sample[pca7$Group=="Group1"&pca7$pop=="CA"]
gp1c12<-pca12$Sample[pca12$Group=="Group1"&pca12$pop=="CA"]
x1<-list(chr7=gp1c7,chr12=gp1c12)
p1<-ggvenn(x1, fill_color = colors,stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group1")

vennCA<-ggdraw()+
    draw_plot(p1,x=0,y=0,width=0.33,height=1)+
    draw_plot(p2,0.33,0,0.33,1)+
    draw_plot(p3,0.66,0,0.33,1)
   # draw_plot_label(c("Group1", "Group2","Group3"), x=c(0,0.33,0.66), y=c(1, 1,1), size = 10)
save_plot(filename ="../Output/PCA/CA_group_overlap.png", plot = vennCA,base_width = 10, base_height = 5, dpi=300)   

Proportion of Individuals with Ch12 and Ch7 inversions

#proportion of all types (chr12 and chr7)
s1<-intersect(gp3c7,gp3c12)
s2<-gp3c7[!(gp3c7 %in% s1)]
s3<-gp3c12[!(gp3c12 %in% s1)]
s4<-intersect(gp2c7,gp2c12)
s5<-gp2c7[!(gp2c7 %in% s4)]
s6<-gp2c12[!(gp2c12 %in% s4)]
s7<-gp1c7
s8<-gp1c12

caGroup<-data.frame(cluster=c(rep("both-inv", times=length(s1)),rep("c7-inv", times=length(s2)),rep("c12-inv", times=length(s3)),rep("both-het", times=length(s4)),rep("c7-het", times=length(s5)),rep("c12-het", times=length(s6)),rep("c7-common", times=length(s7)),rep("c12-common", times=length(s8))),Sample=c(s1,s2,s3,s4,s5,s6,s7,s8) )

CAsum<-data.frame(table(caGroup$cluster))

# Compute the position of labels
CAsum$Var1<-factor(CAsum$Var1, levels=c("both-inv", "c7-inv","c12-inv","both-het","c7-het","c12-het","c7-common","c12-common"))
CAsum<-CAsum[order(CAsum$Var1),]
CAsum<- CAsum %>% 
  arrange(desc(Var1)) %>%
  mutate(prop = Freq / sum(CAsum$Freq) *100) %>%
  mutate(ypos = cumsum(prop)- 0.5*prop )

ggplot(CAsum, aes(x="", y=Freq, fill=Var1))+
    geom_bar(stat="identity", width=1,color="white")+
    coord_polar("y", start=0, direction=-1)+theme_void()+
    geom_text(aes(x=1.6,y = ypos, label = Var1), color = "gray20", size=4) +
     geom_text(aes(x=1, label = paste0(round(prop, digits = 1), " %")), color = "gray20", size=3, position = position_stack(vjust = .5) ) +
    scale_fill_brewer(palette="Set3", guide='none')
ggsave("../Output/PCA/CA_c7-c12-inversion-groups_piechart.png", width = 5, height=5, dpi=300)

PWS population

colors<-qualitative_hcl(8, palette="Dark3")
Error in qualitative_hcl(8, palette = "Dark3") : 
  could not find function "qualitative_hcl"




Individulas with chr12 inversion and chr7 inversion do not overalap.

---
title: "Inversion chr12 & chr7"
output:
  html_notebook:
      toc: true 
      toc_float: true
      number_sections: false
      theme: lumen
      highlight: tango
      code_folding: hide
      df_print: paged
date: "07/12/2022"
---

# 1. Chr12
## Divide the Chr12 Inversion into 3 groups  

```{r message=FALSE, warning=FALSE, eval=FALSE}
source("../Rscripts/BaseScripts.R")
library(ggforce)
library(cowplot)
library(ggvenn)
```



```{r eval=FALSE, message=FALSE, warning=FALSE}

pcacols<-c("#fbb4ae","#b3cde3","#ccebc5")
pop_info<-read.csv("../Data/Sample_metadata_892pops.csv")
pops<-unique(pop_info$Population.Year)

#chr12 PCA info -use the plot to divide them into 3 groups each (non-TB and TB)
pca<-read.csv("../Output/PCA/pca_chr12.csv")
pca$yr.pop<-paste0(pca$pop,substr(pca$year, 3,4))
gp3<-pca[pca$PC2<=(-0.1), ] #45 (inversion group)
gp1<-pca[pca$PC1<0.02&pca$PC2>=(-0.02), ] #505
sampl<-c(gp1$Sample, gp3$Sample)
gp2<-pca[!(pca$Sample %in% sampl)&pca$pop!="TB",  ] #71

#TB
tb_gp1<-pca[pca$PC2>=(-0.007) & pca$pop=="TB",] #230
tb_gp2<-pca[pca$PC2<(-0.007)&pca$PC1>=0.03 & pca$pop=="TB",] #40
#one outlier
tb_gp3<-pca[pca$PC1<0.03 & pca$pop=="TB",]  #1

pca12<-pca[, c("Sample","pop","year","yr.pop","PC1","PC2","PC3")]
pca12$Group<-"Group1"
pca12$Group[pca12$Sample %in% gp2$Sample]<-"Group2"
pca12$Group[pca12$Sample %in% gp3$Sample]<-"Group3"
pca12$Group[pca12$Sample %in% tb_gp1$Sample]<-"TB_Group1"
pca12$Group[pca12$Sample %in% tb_gp2$Sample]<-"TB_Group2"
pca12$Group[pca12$Sample %in% tb_gp3$Sample]<-"TB_Group3"
write.csv(pca12, "../Output/PCA/chr12_PCAgroups.csv")

## Plot PCA plot with group names
C <- as.matrix(read.table(paste0("../Data/PCAangsd/MD7000_maf05_chr12.cov")))
e <- eigen(C)
chr12 <-data.frame(Sample=pop_info$Sample,pop=pop_info$pop,year=pop_info$Year.Collected,
                    PC1=e$vectors[,1],PC2=e$vectors[,2],
                    PC3=e$vectors[,3],PC4=e$vectors[,4], stringsAsFactors=FALSE)
prop_explained <- c()
for (s in e$values[1:4]) {
        prop_explained <- c(prop_explained,round(((s / sum(e$values))*100),2))
}

write.csv(prop_explained, "../Output/PCA/chr12_prop_explained.csv")
chr12$pop<-factor(chr12$pop, levels=c("TB","PWS","SS","BC","WA","CA"))
ggplot()+
    geom_point(data = chr12, aes(x = PC1, y = PC2, fill = pop, color = pop, shape = factor(year)), size = 3)+
    scale_shape_manual(values=c(23,25,3,3,21), name="Year")+
    scale_fill_manual(values=paste0(cols,"99"), guide="none")+
    scale_color_manual(values=cols, name="Population")+
    xlab(paste("PC 1: ", prop_explained[1],"%\n",sep = ""))+
    ylab(paste("PC 2: ", prop_explained[2],"%\n",sep = ""))+
    theme_bw()+ggtitle('Chr12')+
    stat_ellipse(data=pca12, aes(x=PC1, y=PC2, group=Group), level=0.99,color="gray50", size=0.2)+
    annotate("text", x=0, y=0.02, label="Group 1")+
    annotate("text", x=-0.05, y=-0.04, label="Group 2")+
    annotate("text", x=-0.04, y=-0.125, label="Group 3")+
    annotate("text", x=0.035, y=0.02, label="TB_group 1")+
    annotate("text", x=0.045, y=-0.05, label="TB_group 2")+
    annotate("text", x=0.035, y=-0.09, label="TB_group 3")
ggsave("../Output/PCA/Chr12_PCA_withGroups.png", width = 6.5, height = 4, dpi=300)

```

![](../Output/PCA/Chr12_PCA_withGroups.png)  


<br>

### Proportion of Group 1-3 in each population/year  

```{r eval=FALSE, message=FALSE, warning=FALSE}
#Plot proportion for each population
pca12.1<-pca12[pca12$pop!="TB",]
pca12.2<-pca12[pca12$pop=="TB",]

pop.sum<-pca12.1 %>% count(Group, yr.pop)
pop.sum$yr.pop<-factor(pop.sum$yr.pop, levels=c("PWS91","PWS96","PWS07","PWS17","SS96","SS06","SS17","BC17","WA17","CA17"))

pop.sum2<-pca12.2 %>% count(Group, yr.pop)
pop.sum2$yr.pop<-factor(pop.sum2$yr.pop, levels=c("TB91","TB96","TB06","TB17"))

g1<-ggplot(data=pop.sum, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, guide='none')+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("Proportion of individuals")+
    xlab("")+
    ggtitle("chr12")
g2<-ggplot(data=pop.sum2, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, labels=c("Group1","Group2","Group3"))+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("")+
    xlab("")+
    ggtitle("")

full1<-ggdraw()+
    draw_plot(g1,x=0,y=0,width=0.57,height=1)+
    draw_plot(g2,0.57,0,0.42,1)+
    draw_plot_label(c("non TB", "TB"), x=c(0.275, 0.72), y=c(1, 1), size = 10)
save_plot(filename ="../Output/PCA/ch12_prop_in3groups.png", plot = full1,base_width = 10, base_height = 5, dpi=300)   
```

![](../Output/PCA/ch12_prop_in3groups.png) 



### Compare heterozygosity per region per group per year using bcftools
The following code is referred as "Box1"
```{bash eval=FALSE, echo=TRUE}
#Calculate heterozygosity per window using bcftools (het_stats_PWS91.sh)
# 
#subset chr12 without inversion into one 
vcftools --gzvcf Data/new_vcf/PH_DP600_7000_minQ20_minMQ30_NS0.5_maf05.vcf.gz --bed Data/chr12/chr12_withoutInversion.bed --out Data/new_vcf/PH_chr12_noInversion --recode --keep-INFO-all 

bcftools stats -s - /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_noInversion.recode.vcf.gz | grep '^PSC' > /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_noInversion_stats

bcftools stats -r chr12:17750000-25780000  -s - /home/ktist/ph/data/new_vcf/MD7000/PH_DP600_7000_minQ20_minMQ30_NS0.5_maf05.vcf.gz | grep '^PSC' > /home/ktist/ph/data/new_vcf/MD7000/PH_chr12_inversion_stats
```


### Results of observed heterozygosity (Ho) per year for each group
* Summarize Ho based on two regions (region1=Inversion vs. region2=Non-Inversion)

```{r echo=TRUE, message=FALSE, warning=FALSE,eval=FALSE}

pop_info<-read.csv("../Data/Sample_metadata_892pops.csv")

popnames<-c("PWS91","PWS96","PWS07","PWS17")

## Read the stats files and create het summary
# Calculate Ho and He from bcftools stats output files (stats from PWSonly files)
sfiles<-list.files("../Data/chr12/", pattern="_stats")
Het<-data.frame()
Het_sum<-data.frame()
for (i in 1:length(sfiles)){
    df<-read.table(paste0("../Data/chr12/", sfiles[i]), sep="\t", header=F)
    pname<-gsub("_stats",'',sfiles[i])
    df<-df[,c(3:6)]
    colnames(df)<-c("Sample","nRefHom","nNonRefHom","nHets")
    df$p<-(2*df$nRefHom+df$nHets)/(rowSums(df[,c("nRefHom","nNonRefHom","nHets")])*2)
    df$q<-(2*df$nNonRefHom+df$nHets)/(rowSums(df[,c("nRefHom","nNonRefHom","nHets")])*2)
    
    df$He<-2*df$p*df$q
    df$Ho<-df$nHets/rowSums(df[,c("nRefHom","nNonRefHom","nHets")])
    
    #remove the TB
    df1<-df[!grepl("TB",df$Sample),]
    df$Group<-"Group1"
    df$Group[df$Sample %in% gp2$Sample]<-"Group2"
    df$Group[df$Sample %in% gp3$Sample]<-"Group3"
    write.csv(df,paste0("../Output/chr12/chr12_Hetero_",pname,"_maf05.csv"))
    df$region<-gsub("PH_chr12_",'',pname)
    Het<-rbind(Het, df)
    
    Ho<-aggregate(df[,"Ho"], by=list(df$Group), mean )
    He<-aggregate(df[,"He"], by=list(df$Group), mean )
    het<-cbind(Ho, He$x)
    colnames(het)<-c("Group","Ho","He")
    het$region<-gsub("PH_chr12_",'',pname)
    
    Het_sum<-rbind(Het_sum,het)
}
write.csv(Het_sum, "../Output/chr12/chr12_Heteroz_Inv_summary.csv")

gcols<-c("#FB687B","#48ABE3","#75BA76")


ggplot()+
    geom_boxplot(data=Het,aes(x=region, y=Ho, color=Group, fill=Group), position=position_dodge(width =0.8),outlier.alpha = 0.6, outlier.size = 1,width=0.7)+
    geom_point(data=Het_sum, aes(x=region, y=Ho, color=Group),position=position_dodge(width =0.8))+
    theme_minimal()+
    theme(panel.grid.major.x = element_blank(), legend.title = element_blank())+
    geom_vline(xintercept = c(1.5), color="gray70",size=0.3)+
    scale_color_manual(values=gcols)+
    scale_fill_manual(values=paste0(gcols, "66"))+xlab('')+
    scale_x_discrete(labels=c('Inversion',"Non-Inversion"))
ggsave("../Output/chr12/PWS_Chr12_Ho.in.tworegions.png", width =4.5, height=2.1 , dpi=300)

```
![](../Output/chr12/PWS_Chr12_Ho.in.tworegions.png)  


```{r echo=FALSE, message=FALSE, warning=FALSE,eval=FALSE}
#Create a figure
pops<-c("PWS91","PWS96","PWS07","PWS17","")

Het<-data.frame()
for (i in 1:length(pops)){
    df<-read.csv(paste0("../Output/Stats_window/PWSonly_chr15_Heteroz_",pops[i],"_maf05.csv"), row.names = 1)
    df$window<-as.integer(gsub(paste0(pops[i],"_stats_"),'',df$window_id))
    df$loc<-"region1"
    df$loc[df$window>165]<-"region2"
    df$pop<-pops[i]
    Het<-rbind(Het,df)    
}

gcols<-c("#FB687B","#48ABE3","#75BA76")
Het$pop<-factor(Het$pop, levels=pops)
#Het_sum<-read.csv("../Output/Stats_window/PWSonly_chr15_Hetero_group_summary.csv", row.names = 1)

colnames(Het_sum)[4]<-"pop"
Het_sum$pop<-factor(Het_sum$pop, levels=pops)

ggplot()+
    geom_boxplot(data=Het,aes(x=loc, y=Ho, color=Group, fill=Group), position=position_dodge(width =0.8),outlier.alpha = 0.6, outlier.size = 1,width=0.7)+
    geom_point(data=Het_sum, aes(x=Region, y=Ho, color=Group),position=position_dodge(width =0.8))+
    facet_wrap(~pop)+
    theme_minimal()+
    theme(panel.grid.major.x = element_blank())+
    geom_vline(xintercept = c(1.5), color="gray70",size=0.3)+
    scale_color_manual(values=gcols)+
    scale_fill_manual(values=paste0(gcols, "66"))+xlab('')
ggsave("../Output/PCA/PWS_Chr15_Ho.in.tworegions.png", width = 8, height = 7, dpi=300)
```
![](../Output/PCA/PWS_Chr15_Ho.in.tworegions.png)  


<br> 
<br>

# 2. Look at Chr7 inversion    

```{r eval=FALSE, message=FALSE, warning=FALSE}
## Plot PCA plot with group names
#from PCAngsd.R:  
pc7<-read.csv("../Output/chr/DP7000/chr7_PCAgroups.csv", row.names = 1)
#swap group 1 to 3 (group1=most common, group3 =most outlier)
pc7$Group2<-pc7$Group
pc7$Group[pc7$Group2==1]<-"Group3"
pc7$Group[pc7$Group2==3]<-"Group1"
pc7$Group[pc7$Group2==2]<-"Group2"
pc7<-pc7[,-6]
C <- as.matrix(read.table(paste0("../Data/PCAangsd/MD7000_maf05_chr7.cov")))
e <- eigen(C)
chr7 <-data.frame(Sample=pop_info$Sample,pop=pop_info$pop,year=pop_info$year,
                    PC1=e$vectors[,1],PC2=e$vectors[,2],
                    PC3=e$vectors[,3],PC4=e$vectors[,4], stringsAsFactors=FALSE)
prop_explained <- c()
for (s in e$values[1:4]) {
        prop_explained <- c(prop_explained,round(((s / sum(e$values))*100),2))
}
write.csv(prop_explained, "../Output/PCA/chr7_prop_explained.csv")

#Create TB group for chr7
tb1<-chr7[chr7$PC2<=(-0.01)&chr7$pop=="TB",]
tb2<-chr7[chr7$PC2>(-0.01)&chr7$PC2<0.03&chr7$pop=="TB",]
tb3<-chr7[chr7$PC2>0.03&chr7$pop=="TB",]
tb1$Group<-"TB_Group1"
tb2$Group<-"TB_Group2"
tb3$Group<-"TB_Group3"
tb<-rbind(tb1, tb2, tb3)
tb<-merge(tb[,c("Group","Sample","pop")], pop_info[,c("Sample","Year.Collected","Population.Year")], by="Sample")
tb<-tb[,c("Group","Sample","pop","Year.Collected", "Population.Year")]
colnames(tb)[4:5]<-colnames(pca7)[4:5]
pc7<-rbind(pc7,tb)
pca7<-merge(pc7[,c("Sample","pop","year","yr.pop","Group")], chr7[,c("Sample","PC1","PC2","PC3")], by="Sample", all=T)
write.csv(pca7, "../Output/PCA/chr7_PCAgroups.csv")

#TB_Group3 shows up too large
## Remove the ellipse for TB_Group3
ggplot()+
    geom_point(data = ch7, aes(x = PC1, y = PC2, fill = pop, color = pop, shape = factor(year)), size = 3)+
    scale_shape_manual(values=c(23,25,3,3,21), name="Year")+
    scale_fill_manual(values=paste0(cols,"99"), guide="none")+
    scale_color_manual(values=cols, name="Population")+
    xlab(paste("PC 1: ", prop_explained[1],"%\n",sep = ""))+
    ylab(paste("PC 2: ", prop_explained[2],"%\n",sep = ""))+
    theme_bw()+ggtitle('Chr7')+
    stat_ellipse(data=ch7[ch7$Group!="TB_Group3",], aes(x=PC1, y=PC2, group=Group), level=0.999,color="gray50", size=0.2)+
    geom_ellipse(aes(x0=0.075, y0=0.07,  angle=45, a=0.02, b=0.022), color="gray50", size=0.2)+geom_path()+
    annotate("text", x=-0.035, y=-0.02, label="Group 1")+
    annotate("text", x=-0.035, y=0.04, label="Group 2")+
    annotate("text", x=0, y=0.125, label="Group 3")+
    annotate("text", x=0.065, y=-0.025, label="TB_group 1")+
    annotate("text", x=0.0895, y=0.02, label="TB_group 2")+
    annotate("text", x=0.075, y=0.1, label="TB_group 3")
ggsave("../Output/PCA/Chr7_PCA_withGroups.png", width = 6.5, height = 4.5, dpi=300)

```

![](../Output/PCA/Chr7_PCA_withGroups.png)  


```{r eval=FALSE, message=FALSE, warning=FALSE}
#Plot proportion for each population
ch7.2<-ch7[ch7$pop=="TB",]
ch7.1<-ch7[ch7$pop!="TB",]

pop.sum1<-ch7.1 %>% count(Group, yr.pop)
pop.sum2<-ch7.2 %>% count(Group, yr.pop)

pop.sum1$yr.pop<-factor(pop.sum1$yr.pop, levels=c("PWS91","PWS96","PWS07","PWS17","SS96","SS06","SS17","BC17","WA17","CA17"))
pop.sum2$yr.pop<-factor(pop.sum2$yr.pop, levels=c("TB91","TB96","TB06","TB17"))
p1<-ggplot(data=pop.sum1, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, guide="none")+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("Proportion of individuals")+
    xlab("")+
    ggtitle("chr7")
p2<-ggplot(data=pop.sum2, aes(x=yr.pop, y=n, fill=factor(Group)))+
    geom_bar(position="fill", stat="identity")+
    scale_fill_manual(values=pcacols, labels=c("Group1","Group2","Group3"))+
    theme_linedraw()+theme(legend.title = element_blank())+ylab("")+
    xlab("")+
    ggtitle("")

full<-ggdraw()+
    draw_plot(p1,x=0,y=0,width=0.57,height=1)+
    draw_plot(p2,0.57,0,0.42,1)+
    draw_plot_label(c("non TB", "TB"), x=c(0.275, 0.72), y=c(1, 1), size = 10)
save_plot(filename ="../Output/PCA/ch7_prop_in3groups.png", plot = full,base_width = 10, base_height = 5, dpi=300)   
```

![](../Output/PCA/ch7_prop_in3groups.png)

## Find the overlapping individuals  (individulas with both inversions)

### CA population

```{r eval=FALSE, message=FALSE, warning=FALSE}

colors<-qualitative_hcl(8, palette="Dark3")

#1. CA pop
gp3c7<- pca7$Sample[pca7$Group=="Group3"&pca7$pop=="CA"] # one PWS07 sample
gp3c12<-pca12$Sample[pca12$Group=="Group3"&pca12$pop=="CA"] #one WA17 sample
x<-list(chr7=gp3c7,chr12=gp3c12)

p3<-ggvenn(x, fill_color = cols, stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group3")
ggsave("../Output/PCA/ch7_ch12_gp3_overlap.png", width=7, height=5, dpi=300)

gp2c7<- pca7$Sample[pca7$Group=="Group2"&pca7$pop=="CA"]
gp2c12<-pca12$Sample[pca12$Group=="Group2"&pca12$pop=="CA"]
x2<-list(chr7=gp2c7,chr12=gp2c12)
p2<-ggvenn(x2, fill_color = cols,stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group2")

gp1c7<- pca7$Sample[pca7$Group=="Group1"&pca7$pop=="CA"]
gp1c12<-pca12$Sample[pca12$Group=="Group1"&pca12$pop=="CA"]
x1<-list(chr7=gp1c7,chr12=gp1c12)
p1<-ggvenn(x1, fill_color = colors,stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group1")

vennCA<-ggdraw()+
    draw_plot(p1,x=0,y=0,width=0.33,height=1)+
    draw_plot(p2,0.33,0,0.33,1)+
    draw_plot(p3,0.66,0,0.33,1)
   # draw_plot_label(c("Group1", "Group2","Group3"), x=c(0,0.33,0.66), y=c(1, 1,1), size = 10)
save_plot(filename ="../Output/PCA/CA_group_overlap.png", plot = vennCA,base_width = 10, base_height = 5, dpi=300)   
```
![](../Output/PCA/CA_group_overlap.png)

### Proportion of Individuals with Ch12 and Ch7 inversions

```{r eval=FALSE, message=FALSE, warning=FALSE}
#proportion of all types (chr12 and chr7)
s1<-intersect(gp3c7,gp3c12)
s2<-gp3c7[!(gp3c7 %in% s1)]
s3<-gp3c12[!(gp3c12 %in% s1)]
s4<-intersect(gp2c7,gp2c12)
s5<-gp2c7[!(gp2c7 %in% s4)]
s6<-gp2c12[!(gp2c12 %in% s4)]
s7<-gp1c7
s8<-gp1c12

caGroup<-data.frame(cluster=c(rep("both-inv", times=length(s1)),rep("c7-inv", times=length(s2)),rep("c12-inv", times=length(s3)),rep("both-het", times=length(s4)),rep("c7-het", times=length(s5)),rep("c12-het", times=length(s6)),rep("c7-common", times=length(s7)),rep("c12-common", times=length(s8))),Sample=c(s1,s2,s3,s4,s5,s6,s7,s8) )

CAsum<-data.frame(table(caGroup$cluster))

# Compute the position of labels
CAsum$Var1<-factor(CAsum$Var1, levels=c("both-inv", "c7-inv","c12-inv","both-het","c7-het","c12-het","c7-common","c12-common"))
CAsum<-CAsum[order(CAsum$Var1),]
CAsum<- CAsum %>% 
  arrange(desc(Var1)) %>%
  mutate(prop = Freq / sum(CAsum$Freq) *100) %>%
  mutate(ypos = cumsum(prop)- 0.5*prop )

ggplot(CAsum, aes(x="", y=Freq, fill=Var1))+
    geom_bar(stat="identity", width=1,color="white")+
    coord_polar("y", start=0, direction=-1)+theme_void()+
    geom_text(aes(x=1.6,y = ypos, label = Var1), color = "gray20", size=4) +
     geom_text(aes(x=1, label = paste0(round(prop, digits = 1), " %")), color = "gray20", size=3, position = position_stack(vjust = .5) ) +
    scale_fill_brewer(palette="Set3", guide='none')
ggsave("../Output/PCA/CA_c7-c12-inversion-groups_piechart.png", width = 5, height=5, dpi=300)
```

![](../Output/PCA/CA_c7-c12-inversion-groups_piechart.png)

### PWS population

```{r echo=TRUE, message=FALSE, warning=FALSE}
colors<-qualitative_hcl(8, palette="Dark3")

#pcacols<-c("#fbb4ae","#b3cde3","#ccebc5")
#pop_info<-read.csv("../Data/Sample_metadata_892pops.csv")
#pops<-unique(pop_info$Population.Year)
pca7<-read.csv("../Output/PCA/chr7_PCAgroups.csv", row.names = 1)
pca12<-read.csv("../Output/PCA/chr12_PCAgroups.csv", row.names = 1)

#2. PWS populations
pwss<-c("PWS91","PWS96","PWS07","PWS17")
#group2
for(i in 1:length(pwss)){
    gp2c7<- pca7$Sample[pca7$Group=="Group2"&pca7$yr.pop==pwss[i]] 
    gp2c12<-pca12$Sample[pca12$Group=="Group2"&pca12$yr.pop==pwss[i]] 
    x2<-list(chr7=gp2c7,chr12=gp2c12)
    p2<-ggvenn(x2, fill_color = cols, stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group2")

    gp1c7<- pca7$Sample[pca7$Group=="Group1"&pca7$yr.pop==pwss[i]]
    gp1c12<-pca12$Sample[pca12$Group=="Group1"&pca12$yr.pop==pwss[i]]
    x1<-list(chr7=gp1c7,chr12=gp1c12)
    p1<-ggvenn(x1, fill_color = colors,stroke_size = 0.5, set_name_size = 4,text_size=3)+ggtitle("Group1")
    
    venn<-ggdraw()+
        draw_plot(p1,x=0,y=0,width=0.5,height=1)+
        draw_plot(p2,0.5,0,0.5,1)+
        draw_plot_label(pwss[i], x=-0.05, y=0.95, size = 15)
    save_plot(filename =paste0("../Output/PCA/",pwss[i],"_group_overlap.png"), plot = venn,base_width = 7, base_height = 5, dpi=300)   
}
```


![](../Output/PCA/PWS91_group_overlap.png)  
![](../Output/PCA/PWS96_group_overlap.png)  
![](../Output/PCA/PWS07_group_overlap.png)  
![](../Output/PCA/PWS17_group_overlap.png)  


#### Individulas with chr12 inversion and chr7 inversion do not overalap.

```{r echo=TRUE, message=FALSE, warning=FALSE}

```

```{r echo=TRUE, message=FALSE, warning=FALSE}

```
